1) sequential norms
序列范数
1.
We discuss strongly exposed property and exposed property of vector-valued Banach sequence spaces ss(E) equipped with sequential norms and give their criteria.
刻划了赋序列范数的矢值B anach序列空间ss(E)的强暴露性和暴露性,给出了它们的判据。
2.
Vector valued sequence spaces ss(E) with the sequential norms are generalization of Banach sequence spaces lp(E),the discussion on the geometric properties of ss(E) is important in the theory of the Banach spaces.
赋序列范数的矢值序列空间ss(E)是Banach序列空间lp(E)的推广,其几何性质的讨论是Banach空间理论的重要组成部分。
2) norm of a sequence
序列的范数
3) canonical sequence
规范序列
4) norm order
范数排序
5) inverse order of sequence
序列逆序数
6) data sequence
数据序列
1.
It is difficult to tackle the problem about testing of attributes between two data sequences for grey relational analysis because the number of data sequences must be more than 2 in order to structure a grey relational space.
灰关联分析要求数据序列个数必须大于2才能构成灰关联空间,难以解决两个数据序列之间属性检验问题。
2.
Several non-dimensionalization changings of single-index data sequence and their characteristics are studied in this paper.
研究了单指标数据序列的几种无量纲化变换及其性质 ,提出了一种对灰色斜率关联度的改进模型 ,改进后的关联度能够反映序列的正、负相关关系 ,并且对原始序列进行无量纲化变换处理时不影响关联系数及关联度的值 ,还研究了改进的关联度及关联系数的性质。
3.
The purpose of filtering of a data sequence is to reduce the influence of measurement errors as possible on condition that the periodicity, ageing, and other effect quantities aroused by causal quantities should be maintained.
数据序列滤波的目的是在保留数据序列的周期性、时效性及其它原因量引起的效应分量的前提下 ,尽可能地削弱测读误差的影响。
补充资料：Luxemburg范数
Luxemburg范数
Luxemburg nonn
L峨曰血叱范数〔I一血叱~;J如盆c服6yP住肋p-Ma] 函数 ，‘x!.(M，一、{*:*>o，丁、(，一’x(:))‘:‘1}， G这里M(u)是关于正的u递增的偶凸函数， 怒“一’M(u)一忽u(M(u))一，一0，对“>0，M(“)>0，且G是R”中的有界集.此范数的性质曾由W.A.J.h以油比飞〔11作了研究.L~b鸣范数等价于O正ez范数(见0口厄空间(C旧允2 sP创芜))，且 I{x}I(，)簇1 lx}I，蕊2 11 x 11(、).如果函数M(u)和N(u)是互补(或互为对偶)的(见O市口类(Or比zc地”‘、则 ，，·，，(一sun{)·(!，，‘!，“!:，，，，，《一‘，}·如果z‘(t)是可测子集E CG的特征函数，则 !l:二11‘M、-一下尖二一. ““启”‘川M一’(l/n篮‘E)’
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条